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Binary search for time-constant estimation in first order systems, FiO2 - SpO2 case study

机译:二阶搜索一阶系统中的时间常数估计,FiO2-SpO2案例研究

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A binary search method for fast identification of the time-constant in first order systems is proposed. The unimodality of the Root Mean Square Error (RMSE) is exploited to achieve fast convergence. As an application example, the method is applied to the oxygen transport system of a preterm infant. Performance of the proposed binary algorithm is compared with a direct search method for two different selections of primary range and estimation precision. The results verify convergence, accuracy, and speed of the proposed algorithm in a practical identification application with noisy recorded signals. The algorithm is also shown to be successful in following the correct trajectory even when the best value of the time constant is out of the primary search space. This method can be applied to any one-dimensional optimization problem where the parameter of interest is a unimodal function of the unknown variable.
机译:提出了一种快速识别一阶系统中时间常数的二进制搜索方法。均方根误差(RMSE)的单峰被利用以实现快速收敛。作为应用实例,该方法被应用于早产婴儿的氧气输送系统。针对主要范围和估计精度的两种不同选择,将所提出的二进制算法的性能与直接搜索方法进行了比较。结果验证了该算法在带噪声记录信号的实际识别应用中的收敛性,准确性和速度。即使时间常数的最佳值不在主要搜索空间之内,该算法也能成功遵循正确的轨迹。该方法可以应用于关注参数是未知变量的单峰函数的任何一维优化问题。

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